Betekenis van:
axis of rotation

Voorbeeldzinnen

1. the axis of rotation is parallel to the longitudinal axis of the vehicle;
2. All axes, angles and directions of rotation are shown positive. Notes: (a) the principal fixed axis is the illumination axis;
3. Axial rotation about the longitudinal axis of up to ±3o is permitted.
4. the axis of rotation is parallel to the tractor’s longitudinal axis and passes through the centre of the contact surfaces of the downhill front and rear wheel;
5. the axis of rotation is 0 mm to 100 mm from the side of the tyre at its widest axle;
6. ± 25o axial rotation about the longitudinal axis from the horizontal plane of the vehicle — see Figure 7.
7. the axis of rotation is 0 mm to 200 mm from the vertical step between the two levels;
8. Axial rotation about the longitudinal axis of up to ±3o is permitted. However, on a fully oscillating fifth wheel coupling, this angle may be exceeded, providing that the locking mechanism enables the restriction of the rotation to ±3o maximum.
9. The distance between the centre of the impacting face and the axis of rotation of the pendulum shall be not less than 5 m.
10. the axis of rotation is 0 mm to 100 mm below the horizontal starting plane on which the tyres stand; and
11. ‘Angle of rotation’ means the angle through which the retro-reflecting device is rotated about its axis of reference starting from one given position.
12. The relationship of the reduced mass ‘m’r of the pendulum to the total mass ‘m’ of the pendulum at a distance ‘a’ between the centre of percussion and the axis of rotation and at a distance ‘l’ between the centre of gravity and the axis of rotation is given by the formula: M r = (m.l)/a.
13. The relationship of the reduced mass ‘mr’ of the pendulum to the total mass ‘m’ of the pendulum at a distance ‘a’ between the centre of percussion and the axis of rotation and at a distance ‘l’ beween the centre of gravity and the axis of rotation is given by the formula: m r = m (l/a).
14. The reduced mass ‘mr’ at the centre of percussion of the pendulum is defined as a function of the total mass ‘m’, of the distance ‘a’ [1] between the centre of percussion and the axis of rotation, and of the distance ‘l’ between the centre of gravity and the axis of rotation, by the following equation:
15. The relationship of the reduced mass ‘mr’ of the pendulum to the total mass ‘m’ of the pendulum at a distance ‘a’ between the centre of percussion and the axis of rotation and at a distance ‘l’ between the centre of gravity and the axis of rotation is given by the formula: mr=m1a